Search Results - "Beims, M. W"

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  1. 1

    Ratchet transport and periodic structures in parameter space by Celestino, A, Manchein, C, Albuquerque, H A, Beims, M W

    Published in Physical review letters (06-06-2011)
    “…This work analyzes the parameter space of a discrete ratchet model and gives direct connections between chaotic domains and a family of isoperiodic stable…”
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  2. 2

    Rotational directionality via symmetry-breaking in an electrostatic motor by Celestino, A, Croy, A, Beims, M W, Eisfeld, A

    Published in New journal of physics (31-05-2016)
    “…We theoretically investigate how one can achieve a preferred rotational direction for the case of a simple electrostatic motor. The motor is composed by a…”
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  3. 3

    Chaotic motion at the emergence of the time averaged energy decay by Manchein, C., Rosa, J., Beims, M.W.

    Published in Physica. D (01-08-2009)
    “…A system plus environment conservative model is used to characterize the nonlinear dynamics when the time averaged energy for the system particle starts to…”
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  4. 4

    Generalized discord, entanglement, Einstein–Podolsky–Rosen steering, and Bell nonlocality in two-qubit systems under (non-)Markovian channels: Hierarchy of quantum resources and chronology of deaths and births by Costa, A.C.S., Beims, M.W., Angelo, R.M.

    Published in Physica A (01-11-2016)
    “…Generalized quantum discord (Dq), Einstein–Podolsky–Rosen steering (S), entanglement (E), and Bell nonlocality (N), are logically distinct quantifiers of…”
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  5. 5

    Tracking control of two qubit entanglement using piecewise time-independent method by Delben, G J, Beims, M W

    Published in Physica scripta (01-02-2021)
    “…The tracking control of quantum correlations between two coupled qubits is analyzed, where only one of the qubits is coupled to a Markovian environment. Such a…”
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  6. 6

    Characterizing weak chaos using time series of Lyapunov exponents by da Silva, R M, Manchein, C, Beims, M W, Altmann, E G

    “…We investigate chaos in mixed-phase-space Hamiltonian systems using time series of the finite-time Lyapunov exponents. The methodology we propose uses the…”
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  7. 7

    Temperature resistant optimal ratchet transport by Manchein, C, Celestino, A, Beims, M W

    Published in Physical review letters (15-03-2013)
    “…Stable periodic structures containing optimal ratchet transport, recently found in the parameter space dissipation versus ratchet parameter by [A. Celestino et…”
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  8. 8

    Stable structures in parameter space and optimal ratchet transport by Celestino, A., Manchein, C., Albuquerque, H.A., Beims, M.W.

    “…•Parameter spaces for ratchet currents of a discrete-time ratchet model is studied.•Direct relation between ratchet currents and families of Stable Structures…”
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  9. 9

    Characterizing weak chaos in nonintegrable Hamiltonian systems: The fundamental role of stickiness and initial conditions by Manchein, C., Beims, M.W., Rost, J.M.

    Published in Physica A (15-04-2014)
    “…Weak chaos in high-dimensional conservative systems can be characterized through sticky effect induced by invariant structures on chaotic trajectories…”
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  10. 10

    Soft wall effects on interacting particles in billiards by Oliveira, H A, Manchein, C, Beims, M W

    “…The effect of physically realizable wall potentials (soft walls) on the dynamics of two interacting particles in a one-dimensional (1D) billiard is examined…”
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  11. 11

    Quantum-classical transition and quantum activation of ratchet currents in the parameter space by Beims, M W, Schlesinger, M, Manchein, C, Celestino, A, Pernice, A, Strunz, W T

    “…The quantum ratchet current is studied in the parameter space of the dissipative kicked rotor model coupled to a zero-temperature quantum environment. We show…”
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  12. 12

    Dissipative dynamics in a finite chaotic environment: Relationship between damping rate and Lyapunov exponent by Xavier, J C, Strunz, W T, Beims, M W

    “…We consider the energy flow between a classical one-dimensional harmonic oscillator and a set of N two-dimensional chaotic oscillators, which represents the…”
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  13. 13

    Finite kicked environments and the fluctuation-dissipation relation by Abdulack, S A, Strunz, W T, Beims, M W

    “…In this work we derive a generalized map for a system coupled to a kicked environment composed of a finite number N of uncoupled harmonic oscillators…”
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  14. 14

    Intrinsic stickiness and chaos in open integrable billiards: tiny border effects by Custódio, M S, Beims, M W

    “…Rounding border effects at the escape point of open integrable billiards are analyzed via the escape-time statistics and emission angles. The model is the…”
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  15. 15

    Decay of distance autocorrelation and Lyapunov exponents by Mendes, C. F. O, da Silva, R. M, Beims, M. W

    Published 19-03-2019
    “…Phys. Rev. E 99, 062206 (2019) This work presents numerical evidences that for discrete dynamical systems with one positive Lyapunov exponent the decay of the…”
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  16. 16

    Origin of chaos in soft interactions and signatures of nonergodicity by Beims, M W, Manchein, C, Rost, J M

    “…The emergence of chaotic motion is discussed for hard-point like and soft collisions between two particles in a one-dimensional box. It is known that…”
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  17. 17

    Rotational directionality via symmetry-breaking in an electrostatic motor by Celestino, A, Croy, A, Beims, M. W, Eisfeld, A

    Published 05-01-2016
    “…A Celestino et al 2016 New J. Phys. 18 063001 We theoretically investigate how one can achieve a preferred rotational direction for the case of a simple…”
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  18. 18

    System-environment correlations for dephasing two-qubit states coupled to thermal baths by Costa, A. C. S, Beims, M. W, Strunz, W. T

    Published 13-05-2016
    “…Phys. Rev. A 93, 052316 (2016) Based on the exact dynamics of a two-qubit system and environment, we investigate system-environment (SE) quantum and classical…”
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  19. 19

    Quantum chaos for two interacting particles confined to a circular billiard by Xavier, E.P.S., Santos, M.C., Dias da Silva, L.G.G.V., da Luz, M.G.E., Beims, M.W.

    Published in Physica A (15-10-2004)
    “…We discuss the problem of two quantum particles confined to a circular billiard, interacting through a Yukawa potential and subjected to a weak constant…”
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